List questions from symmetric-groups

Published on 26 Mar 2026 - 9:48

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Multiplication of two symmetric matrices may not be symmetric

Published on 01 Oct 2019 - 12:35

199

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Centralizer (in $S_n$) of $ \sigma \in A_n $ such that its cycle decomposition contains only odd and different length cycles

Published on 01 Oct 2019 - 13:22

444

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How to decompose a module of $S_3$ as a direct sum of irreducible modules?

Published on 01 Oct 2019 - 17:00

976

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Generating the symmetric group $S_n$

Published on 13 Mar 2014 - 15:57

1.4k

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Embedding $S_n$ into $A_{n+2}$

Published on 15 Mar 2014 - 3:46

576

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Normalizer of a Sylow subgroup

Published on 19 Mar 2014 - 16:23

34k

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Find the center of the symmetry group $S_n$.

Published on 20 Mar 2014 - 15:04

130

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Given certain set of symmetries of a tensor, how do you associate the corresponding young tableaux

Published on 25 Mar 2026 - 6:12

363

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Proof that $S_3$ is the smallest non-commutative group

Published on 20 Mar 2014 - 19:17

141

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Subgroup of $S_4$ with order 12

Published on 22 Mar 2014 - 11:46

7.3k

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Prove $S_4$ has only 1 subgroup of order 12

Published on 22 Mar 2014 - 12:34

122

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How can I prove that $C_{S_4}((12)(34))$ is a subgroup of order 8?

Published on 22 Mar 2014 - 19:28

916

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How did the Symmetric group and Alternating group come to be named as such?

Published on 26 Mar 2014 - 1:45

3k

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Finding the smallest positive integer $n$ such that $S_n$ contains an element of order 60.

Published on 28 Mar 2014 - 0:52

List Question

Can $p$-Sylows be Cyclic?

Multiplication of two symmetric matrices may not be symmetric

Centralizer (in $S_n$) of $ \sigma \in A_n $ such that its cycle decomposition contains only odd and different length cycles

How to decompose a module of $S_3$ as a direct sum of irreducible modules?

Generating the symmetric group $S_n$

Embedding $S_n$ into $A_{n+2}$

Normalizer of a Sylow subgroup

Find the center of the symmetry group $S_n$.

Given certain set of symmetries of a tensor, how do you associate the corresponding young tableaux

Proof that $S_3$ is the smallest non-commutative group

Subgroup of $S_4$ with order 12

Prove $S_4$ has only 1 subgroup of order 12

How can I prove that $C_{S_4}((12)(34))$ is a subgroup of order 8?

How did the Symmetric group and Alternating group come to be named as such?

Finding the smallest positive integer $n$ such that $S_n$ contains an element of order 60.

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